1 + 2 + 3 + 4 + 5 + .... = -1/12 WHAT?!?!

MONSTER Primes!

Our first unit will cover factors and multiples. A special type of number is called a prime number. You'll remember that prime numbers only have two factors: itself and one.

It's easy to rattle off the first few prime numbers - 2, 3, 5, 7, 11, 13...

But how about when numbers become larger? 4,729 and 7,919 are both prime numbers.

179,424,691 is also a prime number.

So is 797,003,437!

How do you think these huge prime numbers are discovered?

Adam Spencer is an Australian radio host. He isn't a professional mathematician; rather, he is simply fascinated by math like many of you!

 One of his mathematical interests is prime numbers. In his TED Talk, Adam describes how "monster" prime numbers are discovered by mathematicians all over the world.

Why do you think "hunting" for "monster" primes is so fascinating? 

Would you be interested in helping hunt for monster primes?

Re-Assessment Policy

Submission of Late Work & Re-Assessments

It is expected that students complete all assignments on time. If an assignment is late, the student is expected to turn it in as soon as possible. Repeated lateness may result in an action plan involving the student, parents, and administration to ensure the student is able to complete assignments on time moving forward.

Students who are absent for a summative assessment are expected to communicate with the teacher to schedule a make-up assessment. Due to the length of time needed to complete a summative assessment, this will likely take place after school.

Summative re-assessments are available under the following conditions:

For students at Meeting Expectations and wishing to earn Exemplary, students must: Have the retake form with test signed by a parent prior to scheduling the reassessment Complete all HW prior to the initial assessment Demonstrate strong learning behaviors throughout the unit Show evidence of additional practice Correct the initial assessment Show evidence of exemplary performance during the unit (ie on formative assessments)

For students at Below or Approaching Expectations, students must: Complete all HW prior to the reassessment Show evidence of additional practice Correct the initial assessment Have the retake form with test signed by a parent prior to scheduling the reassessment

The re-assessment grade will replace the original grade, even if the grade is lower.  Typically, projects will not be re-assessed. As opportunities for re-assessment are provided, “extra credit” tasks are not available.

The Re-Assessment Form can be found at this link.

Locker Problem Explanation Reminders

Here are some friendly reminders for your locker problem explanation.

You must explain HOW you solved the problem. This includes telling me, in logical order, what you did to solve the problem. 

After that you must explain, using appropriate math vocabulary, WHY your answer works. 

You must have a visual that helps explain your answer.

Remember to refer to the rubric as you complete your response.

1: Below Expectation	2: Approaching Expectation	3: Meeting Expectation	4: Exemplary
Solution is not presented Student uses a representation that is not appropriate to the problem No steps used in solving are described Math reasoning and concepts are not explained Math vocabulary is not used	A solution is presented Student uses a representation (picture, table, diagram, and/or algorithms) to organize thinking Steps used in solving are described Some math reasoning and concepts are explained Some math vocabulary is used appropriately in explanation	All of the following are present: Correct solution is presented or incorrect solution is presented as the result of a minor computational error Student uses an appropriate representation (picture, table, diagram, and/or algorithms) to organize thinking All steps used in solving are clearly described in logical order All math reasoning and concepts are clearly explained Precise math vocabulary is used appropriately in explanation	All of the following are present: Correct solution is presented Student uses an appropriate representation (picture, table, diagram, and/or algorithms) to organize thinking All steps used in solving are clearly described in logical order All math reasoning and concepts are clearly explained Precise math vocabulary is used appropriately in explanation Students make a connection or interesting observation about the problem Student presents another way of solving the problem and/or presents thoughtful critique of another way

The format below can help you get started with your writing if you become stuck.

1. Summarize the problem: What is the problem about & what did it ask you to do?

a. This problem involves…

b. This problem is about...

2. Solution: What did you do and why did you do it?  What is your final answer?

a. First I…because…

b. Then I… because…

c. I realized… because…

d. My final answer is...

3. Is there another way to solve the problem?

4. Share any connections or questions you have

All of this information can always be found on the Mathematical Explanations tab of my website!

Divisibility Rules

Memorize these handy rules to help you hunt for factors!

In honor of April Fools...

In honor of April Fools' Day, check out this cool video on how to make your writing funnier!

Millionaire Blog Post Example

Check out this great example from Kobe D. which he did for his Millionaire Project blog post. GREAT JOB, KOBE!!

HARDINGE, McCOMB, MUNDEN & CO

"Our company is full of math teachers, so we'll never miscalculate your investments!"

Music by Alumomusic

How do you calculate interest?

Well, let's say that a bank is having 5% interest per year. The more money you give to your bank, the more interest you get. For example, if you deposit $1,000 in the bank for a year, the next year you would have $1,050 in your bank account. It's important to know that the next year, the interest is 5% of 1,050 - not 1,00 anymore. Under this paragraph, it shows a rate table where I calculated 5% of 1,000. 

Another reason you should invest in Hardinge, McComb, Munden & Co!

Normally, when people "save" money, they usually put it in piggy banks or hide money in a box under their bed. But not only Hardinge, McComb, Munden & Co are trustworthy, they also give out 10% interest - which means you gain more money every year your $1,000 is in our keepings. And, not only you can donate more money to our company, your interest can grow even BIGGER if the size of your money gets larger!

Isn't that much better than sticking cash under your bed, waiting for it to get dusty and perhaps even mold?

Umm, what else are the benefits of having only $100 or $50 per year?

You must be thinking that you only gain 5% of your original balance each year. Well, you're WRONG! If you do not withdraw your money, you get even MORE each year! Why is that, you say? Well, let's say you get $1,050 from that year you got interest. You don't get 5% of $1,000 again, you get 5% of $1,050! You get 5% of the money you gained last year! That means, if it goes on and on, in no time, you'll have a LOT more than $100 going into your bank every year!

Still doesn't make any sense? This line graph shows why you should invest with Hardinge, McComb, Munden & Co instead of leaving perfect money under your bed!

RED shows the money you get if you deposit $1,000 into our company with 5% interest, without withdrawal for 45 years.

GREEN shows how much progress you've made with the money under your bed without withdrawal for 45 years.